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Nonlinear and inverse problems in electromagneticsPIERS 2017, St. Petersburg, Russia, May 22-25 /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Nonlinear and inverse problems in electromagneticsedited by L. Beilina, Yu. G. Smirnov.
Reminder of title:	PIERS 2017, St. Petersburg, Russia, May 22-25 /
remainder title:	PIERS 2017
other author:	Beilina, L.
corporate name:
Published:	Cham :Springer International Publishing :2018.
Description:	viii, 145 p. :digital ;24 cm.
Contained By:	Springer eBooks
Subject:	ElectromagnetismCongresses.Mathematics
Online resource:	http://dx.doi.org/10.1007/978-3-319-94060-1
ISBN:	9783319940601$q(electronic bk.)

Nonlinear and inverse problems in electromagneticsPIERS 2017, St. Petersburg, Russia, May 22-25 /
Nonlinear and inverse problems in electromagneticsPIERS 2017, St. Petersburg, Russia, May 22-25 /[electronic resource] :PIERS 2017edited by L. Beilina, Yu. G. Smirnov. - Cham :Springer International Publishing :2018. - viii, 145 p. :digital ;24 cm. - Springer proceedings in mathematics & statistics,v.2432194-1009 ;. - Springer proceedings in mathematics & statistics ;v.19..

Alekseev, G.V. and Spivak, Y.E: Optimization Analysis of a 2D Magnetic Cloaking Problem for Bilayer Structure -- Derevyanchuk, E.D., Shutkov, A.S. and Smirnov, Y.G: Synthesis Problem and Mathematical Modeling of Multilayered Absorbing Coating -- Evstigneev, R.O. and Medvedik, M.Y: Inhomogeneity Parameters Reconstruction by Measurements of Near Field Outside the Body -- Smirnov, Y., Smolkin, E. and Kurseeva, V: Diﬀraction of TE Polarized Electromagnetic Waves by a Layer with a Nonlinear Medium -- Angermann, L., Shestopalov, Y.V., Smirnov, Y.G. and Yatsyk, V.V: Nonlinear Multiparameter EV Problem -- Smolkin, E: Numerical Study of the Azimuthal Symmetric Hybrid Waves in a Nonlinear Cylindrical Waveguide -- Medvedik, M.Y., Smirnov, Y.G. and Tsupak, A.A: Two-step Method for Solving Inverse Problem of Diﬀraction by an Inhomogenous Body -- Beilina, L. Niinimaki, K: Numerical Studies of the Lagrangian Approach for Reconstruction of the Conductivity in a Waveguide -- Beilina, L., Guillot, G. and Niinimaki, K: On Finite Element Method for Magnetic Resonance Imaging -- Beilina, L., Cristofol, M. and Li, S: Uniqueness, Stability and Numerical Reconstruction of a Time and Space-dependent Conductivity for an Inverse Hyperbolic Problem.

This volume provides academic discussion on the theory and practice of mathematical analysis of nonlinear and inverse problems in electromagnetics and their applications. From mathematical problem statement to numerical results, the featured articles provide a concise overview of comprehensive approaches to the solution of problems. Articles highlight the most recent research concerning reliable theoretical approaches and numerical techniques and cover a wide range of applications, including acoustics, electromagnetics, optics, medical imaging, and geophysics. The nonlinear and ill-posed nature of inverse problems and the challenges they present when developing new numerical methods are explained, and numerical verification of proposed new methods on simulated and experimental data is provided. Based on the special session of the same name at the 2017 Progress in Electromagnetics Research Symposium, this book offers a platform for interaction between theoretical and practical researchers and between senior and incoming members in the field.

ISBN: 9783319940601$q(electronic bk.)

Standard No.: 10.1007/978-3-319-94060-1doiSubjects--Topical Terms:

728112
Electromagnetism
--Mathematics--Congresses.

LC Class. No.: QC760.4.M37

Dewey Class. No.: 537.0151

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245 1 0 $a Nonlinear and inverse problems in electromagnetics $h [electronic resource] : $b PIERS 2017, St. Petersburg, Russia, May 22-25 / $c edited by L. Beilina, Yu. G. Smirnov.
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505 0 $a Alekseev, G.V. and Spivak, Y.E: Optimization Analysis of a 2D Magnetic Cloaking Problem for Bilayer Structure -- Derevyanchuk, E.D., Shutkov, A.S. and Smirnov, Y.G: Synthesis Problem and Mathematical Modeling of Multilayered Absorbing Coating -- Evstigneev, R.O. and Medvedik, M.Y: Inhomogeneity Parameters Reconstruction by Measurements of Near Field Outside the Body -- Smirnov, Y., Smolkin, E. and Kurseeva, V: Diﬀraction of TE Polarized Electromagnetic Waves by a Layer with a Nonlinear Medium -- Angermann, L., Shestopalov, Y.V., Smirnov, Y.G. and Yatsyk, V.V: Nonlinear Multiparameter EV Problem -- Smolkin, E: Numerical Study of the Azimuthal Symmetric Hybrid Waves in a Nonlinear Cylindrical Waveguide -- Medvedik, M.Y., Smirnov, Y.G. and Tsupak, A.A: Two-step Method for Solving Inverse Problem of Diﬀraction by an Inhomogenous Body -- Beilina, L. Niinimaki, K: Numerical Studies of the Lagrangian Approach for Reconstruction of the Conductivity in a Waveguide -- Beilina, L., Guillot, G. and Niinimaki, K: On Finite Element Method for Magnetic Resonance Imaging -- Beilina, L., Cristofol, M. and Li, S: Uniqueness, Stability and Numerical Reconstruction of a Time and Space-dependent Conductivity for an Inverse Hyperbolic Problem.
520 $a This volume provides academic discussion on the theory and practice of mathematical analysis of nonlinear and inverse problems in electromagnetics and their applications. From mathematical problem statement to numerical results, the featured articles provide a concise overview of comprehensive approaches to the solution of problems. Articles highlight the most recent research concerning reliable theoretical approaches and numerical techniques and cover a wide range of applications, including acoustics, electromagnetics, optics, medical imaging, and geophysics. The nonlinear and ill-posed nature of inverse problems and the challenges they present when developing new numerical methods are explained, and numerical verification of proposed new methods on simulated and experimental data is provided. Based on the special session of the same name at the 2017 Progress in Electromagnetics Research Symposium, this book offers a platform for interaction between theoretical and practical researchers and between senior and incoming members in the field.
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650 0 $a Inverse problems (Differential equations) $x Numerical solutions $v Congresses. $3 451471
650 1 4 $a Mathematics. $3 184409
650 2 4 $a Applications of Mathematics. $3 273744
700 1 $a Beilina, L. $3 821226
700 1 $a Smirnov, Yu. G. $3 821227
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